What is it about?
Given research is a continuous attempt to establish a connection between various groups of numbers The author aims to justify the statement: is true as an example of the so-called “Ternary Groups” Definition of “ Ternary” very much depends on vector properties and it’s components We look at the irrational as the fraction of two non-irrational numbers one is a numerator and another denominator This is basically our proposal and the research presented aims to prove this assertion and relate it to a three component vector.
Featured Image
Why is it important?
Our approach allows to identify irrationals and write them in a three component form This way it’s easier to analyze functions and identify irrationals and also convert them The approach presented is especially useful in programming but can easily be utilized for other purposes For example in Calculus
Read the Original
This page is a summary of: 'Isomorphism in Ternary Mathematics - Irrationals', SSRN Electronic Journal, January 2022, Elsevier,
DOI: 10.2139/ssrn.4279495.
You can read the full text:
Contributors
The following have contributed to this page